Hui-Chun Zhang

发表

Sharp spectral gaps on metric measure spaces

Yin Jiang, Hui-Chun Zhang, 2016, Calculus of Variations and Partial Differential Equations.

Sharp spectral gap and Li–Yau’s estimate on Alexandrov spaces

Z. Qian, Xiping Zhu, Hui-Chun Zhang, 2012, Mathematische Zeitschrift.

Weyl's lemma on $RCD(K,N)$ metric measure spaces

Xiping Zhu, Hui-Chun Zhang, Yu Peng, 2022, 2212.09022.

Weyl's law on $RCD^*(K,N)$ metric measure spaces

Xiping Zhu, Hui-Chun Zhang, 2017, 1701.01967.

Heat Kernel Bounds on Metric Measure Spaces and Some Applications

Renjin Jiang, Huaiqian Li, Hui-Chun Zhang, 2015, Potential Analysis.

Monotonicity formulas for parabolic free boundary problems on cones

Xiping Zhu, C. Chan, Hui-Chun Zhang, 2022, Acta Mathematica Scientia.

Localized elliptic gradient estimate for solutions of the heat equation on RCD ∗ ( K , N ) metric measure spaces

Jia-Cheng Huang, Hui-Chun Zhang, Jia-Cheng Huang, 2018 .

One-phase Free Boundary Problems on RCD Metric Measure Spaces

Chung-Kwong Chan, Hui-Chun Zhang, Xi-Ping Zhu, 2021, 2112.06962.

Quantitative gradient estimates for harmonic maps into singular spaces

Xiping Zhu, X. Zhong, Hui-Chun Zhang, 2019, Science China Mathematics.

Lipschitz continuity of harmonic maps between Alexandrov spaces

Xiping Zhu, Hui-Chun Zhang, 2013, 1311.1331.

Partial Regularity of Harmonic Maps From Alexandrov Spaces

Huabin Ge, Wenshuai Jiang, Hui-Chun Zhang, 2019, International Mathematics Research Notices.

Sharp spectral gap and Li–Yau’s estimate on Alexandrov spaces

Z. Qian, Xiping Zhu, Hui-Chun Zhang, 2011, 1102.4159.

A Note on Liouville Type Theorem of Elliptic Inequality Δu + uσ ⩽ 0 on Riemannian Manifolds

Hui-Chun Zhang, 2015 .

A Note on Liouville Type Theorem of Elliptic Inequality Δu + uσ ⩽ 0 on Riemannian Manifolds

Hui-Chun Zhang, 2015, Potential Analysis.

A note on Liouville type theorem of elliptic inequality $\Delta u+u^\sigma\leq 0$ on Riemannian manifolds

Hui-Chun Zhang, 2014, 1404.5805.

Liouville theorems for semilinear differential inequalities on sub-Riemannian manifolds

Bing Wang, Hui-Chun Zhang, Bin Wang, 2021, Journal of Functional Analysis.

Heat Kernel Bounds on Metric Measure Spaces and Some Applications

Renjin Jiang, Huaiqian Li, Hui-Chun Zhang, 2014, 1407.5289.

Lower bounds for the first eigenvalue of the p-Laplace operator on compact manifolds with nonnegative Ricci curvature

Hui-Chun Zhang, 2007 .

Sharp spectral gaps on metric measure spaces

Hui-Chun Zhang, Yin-sheng Jiang, 2015, 1503.00203.

Lower bounds for the first eigenvalue of the p-Laplacian on compact manifolds with positive Ricci curvature

Hui-Chun Zhang, 2007 .

Yau's gradient estimates on Alexandrov spaces

Xiping Zhu, Hui-Chun Zhang, 2010, 1012.4233.

Local Li-Yau's estimates on $RCD^*(K,N)$ metric measure spaces

Xiping Zhu, Hui-Chun Zhang, 2016 .

Quantitative gradient estimates for harmonic maps into singular spaces

Xiping Zhu, X. Zhong, Hui-Chun Zhang, 2017, Science China Mathematics.

Weyl’s law on $RCD^{\ast} (K, N)$ metric measure spaces

Xiping Zhu, Hui-Chun Zhang, 2019, Communications in Analysis and Geometry.

Ricci Curvature on Alexandrov spaces and Rigidity Theorems

Xiping Zhu, Hui-Chun Zhang, 2009, 0912.3190.

Sharp gradient estimate for heat kernels on $RCD^*(K,N)$ metric measure spaces

Hui-Chun Zhang, Jia-Cheng Huang, 2017, 1701.01803.

Local Li–Yau’s estimates on RCD$$^*(K,N)$$∗(K,N) metric measure spaces

Xiping Zhu, Hui-Chun Zhang, 2016, 1602.05347.

Hamilton’s gradient estimates and a monotonicity formula for heat flows on metric measure spaces

Renjin Jiang, Hui-Chun Zhang, 2015, 1512.08306.

Localized elliptic gradient estimate for solutions of the heat equation on $${ RCD}^*(K,N)$$RCD∗(K,N) metric measure spaces

Hui-Chun Zhang, Jia-Cheng Huang, 2018, manuscripta mathematica.

On a new definition of Ricci curvature on Alexandrov spaces

Xiping Zhu, Hui-Chun Zhang, 2010, 1007.4042.